Landau's theorem: For each positive integer $k$ there exists a bound $B(k)$, such that a finite group having exactly $k$ conjugacy classes satisfies $|G| < B(K)$.
Can someone tell me some applications of this theorem?
Landau's theorem: For each positive integer $k$ there exists a bound $B(k)$, such that a finite group having exactly $k$ conjugacy classes satisfies $|G| < B(K)$.
Can someone tell me some applications of this theorem?
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